1. On a number line when we subtract a positive integer, we move to the  associativeclosurecommutativeintegerleftnegativepositivesubtraction[?].

2. the sum of two whole numbers is again a whole number, this property is known as  associativeclosurecommutativeintegerleftnegativepositivesubtraction property for addition of the whole numbers.

3. For any two integers a and b, a + b is an  associativeclosurecommutativeintegerleftnegativepositivesubtraction[?].

4. a + b = b + a, this property is known as  associativeclosurecommutativeintegerleftnegativepositivesubtraction property.

5.  associativeclosurecommutativeintegerleftnegativepositivesubtraction[?] is not commutative for integers.

6. a + (b + c) = (a + b) + c, this property is known as  associativeclosurecommutativeintegerleftnegativepositivesubtraction property.

7. On multiplying +ve integer with -ve integer we get  associativeclosurecommutativeintegerleftnegativepositivesubtraction integer.

8. On multiplying two -ve integer, we get  associativeclosurecommutativeintegerleftnegativepositivesubtraction integer.

9. the product of three integers does not depend upon the grouping of integers and this is called the  associativeclosurecommutativeintegerleftnegativepositivesubtraction property for multiplication of integers.

10. When a positive integer is divided by a negative integer, the quotient obtained is a  associativeclosurecommutativeintegerleftnegativepositivesubtraction integer and vice-versa.